Alfaz e Nazm

-
Mujhe Bhi apni Chaahaton ka Samandar Dila Do, Tum par ho yakeen koi ishara dila do, Tumhre Alfaaz Jhute hote , Apni Nighaaon se kuch keh do... 

Comments

Post a Comment

Thanks For Your Review :)

Popular posts from this blog

Will You Come???

-
Image
That day— when Death leans in to claim me, and a cold wind kisses what was once my face— My soul will not go gently. It will tear itself from this fading flesh and stand at the threshold, refusing to cross, searching the crowd for one face only. Yours. Before they wrap me in white. Before the pyre is built, before the flames climb hungry toward the sky. Before my name becomes a memory whispered in prayers. Or— One breath before my chest forgets how to rise. One moment before the light behind my eyes burns out. One single, trembling second where I am still here, still warm, still yours. Will you come? Not for ritual. Not for mercy. For me. Just your hand upon mine— not to say goodbye, but to find me. To call me home. To press salvation into dying skin with the weight of all the touches we never dared. Let the fire wait. Let the river wait. Let heaven wait. Just let you come. One touch. One touch, and my soul will break free not because it must— but because you he...
Read more

Simulation of a quantum particle in a gravitational field.

-
A full simulation of a quantum particle in a gravitational field.  In this project, we do three things: 1. Stationary State Analysis: We set up the time‐independent Schrödinger equation for a particle in a gravitational potential -\frac{\hbar^2}{2m}\frac{d^2\psi}{dz^2} + mg\,z\,\psi = E\,\psi, 2. Analytical Comparison via Airy Functions: For the linear potential with a hard wall at , the ground state solution is known (up to normalization) to be given by an Airy function \psi(z) \propto \mathrm{Ai}\Bigl(\frac{z-E/(mg)}{z_0}\Bigr), z_0=\Bigl(\frac{\hbar^2}{2m^2g}\Bigr)^{1/3}. 3. Time Evolution Simulation: We then propagate an initial Gaussian wave packet using the Crank–Nicolson scheme to solve i\hbar\frac{\partial\psi}{\partial t} = H\psi, --- %% Quantum Particle in a Gravitational Field: Full Simulation and Analysis % This script performs: % (i) A stationary state analysis of a quantum particle in a gravitational field, % (ii) A comparison of the numerical ground state with the...
Read more

My Dear Death Part 2

-
Image
Oh, Death, my unsung love, my dearest, Your embrace, the sanctuary I crave most. This world, a torment, my soul it sears, In your sweet slumber, let me be a ghost. My inner self, it screams in endless pain, A ceaseless agony, a heart's refrain. I await your presence, like a lover’s sigh, To be cradled in your arms, where sorrows die. Dark, beautiful Death, let me sleep in your lap, Lose myself in your passionate, shadowed grasp. Love me with the fervor of lovers forlorn, For in your embrace, my spirit's reborn. This life, a burden, too heavy to bear, Your tender touch, the only balm I dare. Come to me, my darling, my spectral bride, And let me surrender, in your arms confide. My dearest Death, my longing plea, I await your embrace, my soul to free. Weary of this world's relentless strife, I yearn for your eternal, midnight life. My inner cries, a symphony of sorrow, Echoing through the shadows, no hope for the morrow. Burdens too heavy, my spirit to drain, In yo...
Read more